1. First, I construct a generating polynomial
P(X) = X^3 - CX - D with rational integer coefficients C > 0, D > 0
for K by a method due to M.-N. GRAS,
taking into account the multiplicity m(f) = 2^{n-1} of the conductor f = q_1*...*q_n,
followed by a TSCHIRNHAUSEN reduction, if 9 does not divide f.

2. Next, different from GRAS' techniques, I fire cannon balls on sparrows,
using the algorithm of VORONOI to determine the regulator R of K.
The reason is, that I also want to gain insight into the
geometry of lattices associated with cyclic cubics and their minima.

3. Finally, I approximate the temperament T of K,
T = lim_{s-->1}(zeta_K(s) / zeta(s)),
by means of an EULER product.
Then the class number h of K can be calculated
by means of the analytic class number formula,

In the most cases (h = 1,4), the EULER product can be terminated
after 8 iterations with 50 rational primes each (last prime: 2741).
However, for bigger class numbers we need more primes.
The HiChamp in this respect was h = 127 for f = 15013,
which needed 50 iterations and primes up to 48611.

2. The second table (**) extends the main table of GRAS (f < 4000)
and the first sub-table of ENNOLA / TURUNEN (f < 8000).

Here we must distinguish two cases among the 788 fields,
according to Marie-Nicole's husband George GRAS:

a) the 714 fields with 3-class rank rho = 1
for which q1 and q2 are not cubic residues with respect to each other: